Two-panel diagram comparing a loss-making perfectly competitive firm (left) and imperfectly competitive firm (right), with the same MC and AC curves. Both produce q₁ where MC = MR on the rising MC, and price is read from the demand (AR) curve. AR is below AC at q₁, so the firm makes a loss, shaded as (AC − AR) × q₁; producing where MC = MR keeps that loss as small as possible.

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Download PNGDemand, MR and MC are the same as in the supernormal and normal profit diagrams, but fixed costs are higher still, so AC sits higher at every output. Because fixed costs do not affect MC, both firms still produce q₁ where MC = MR on the rising part of MC and read the same price from their demand (AR) curve. Now AR is below AC at q₁, so total revenue does not cover total cost and the firm makes a loss, shown by the shaded rectangle (AC − AR) × q₁. Producing where MC = MR keeps that loss as small as possible.
Mark q₁ where MC = MR on the rising part of MC, read the price from AR above q₁, then read AC at the same output. The loss is the rectangle (AC − AR) × q₁, between AC and the price out to q₁. Show that the same MC = MR rule applies in both market structures.
Assuming that a firm with a downward-sloping demand curve always makes supernormal profit: if AC is high enough to lie above AR, it makes a loss. Students also cut output when fixed costs rise, but fixed costs do not change MC, so the loss-minimising output stays at q₁.
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